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Re: Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors)
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- From: Roman Beslik <beroal AT ukr.net>
- To: coq-club AT inria.fr
- Subject: Re: Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors)
- Date: Wed, 28 Apr 2010 19:56:23 +0300
- Disposition-notification-to: Roman Beslik <beroal AT ukr.net>
Hi. Actually you can deconstruct a proof if it has 0 or 1 constructor. See http://coq.inria.fr/refman/Reference-Manual006.html#singleton "Empty and singleton elimination". Though I can say nothing about your particular problem.
On 28.04.10 17:23, Martijn Vermaat wrote:
But unfortunately, we cannot deconstruct the proof of n<= m since it
lives in Prop. Now, my guess is that there is no real solution to this
problem, but then again, I'm still quite new to Coq.
--
Best regards,
Roman Beslik.
- Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors), Martijn Vermaat
- Re: Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors), Adam Koprowski
- Re: Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors), Roman Beslik
- <Possible follow-ups>
- Re: Elimination of an inductive object of sort Prop (Re: [Coq-Club] more on vectors), Adam Chlipala
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